| T.R | Title | User | Personal
Name | Date | Lines |
|---|
| 1310.1 | | GUESS::DERAMO | Dan D'Eramo | Thu Oct 18 1990 09:35 | 7 |
| >> OK, since my first mandelbrot problem seems to have been answered
>> pretty quickly, I'll ask one more before I leave for New England (and
>> the Math Dinner!):
I thought the dinner wasn't until tomorrow (Friday).
Dan
|
| 1310.2 | | CHOVAX::YOUNG | Where is our Laptop VAXstation? | Sat Oct 20 1990 15:30 | 6 |
| As you obviously now know, Dan, the dinner *was* Friday night as you
thought. However I had to leave for New England on Thuirsday to attend
a QFD symposium in Merrimack (and coincidentally have a valid reason
for Digital to pay the air fare!).
-- Barry
|
| 1310.3 | | GUESS::DERAMO | Dan D'Eramo | Sat Oct 20 1990 17:39 | 10 |
| re .0,
>> What point, on the boundary of the Mandelbrot set is the
>> closest to the origin?
There is at least one solution (the boundary is closed).
If there is a unique solution, then it must be on the
real line, for aesthetic reasons. :-)
Dan
|
| 1310.4 | Anything Further? | WOOK::LEE | Wook... Like 'Book' with a 'W' | Tue May 14 1991 17:22 | 4 |
| I'll hazard a guess along the same lines as .-1 and conjecture that if there are
more than one solution, then the solution is not on the real line.
Wook
|